Ivar KJELBERG
COMSOL Multiphysics(r) fan, retired, former "Senior Expert" at CSEM SA (CH)
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Posted:
1 decade ago
21 mars 2012, 14:04 UTC−4
Hi
check the equations of your physics when you turn on and off the inertial terms, you wil lsee the d^_u_/dt^2 term drops out, then check how this influences the pressure term
Nromally it's better to use the inertial terms if you look for the transient response, the only thing is that you need then to have smooth and coherent initial conditions, else you get large transient ringings that might mask your effects, or the del might just not converge
--
Good luck
Ivar
Hi
check the equations of your physics when you turn on and off the inertial terms, you wil lsee the d^_u_/dt^2 term drops out, then check how this influences the pressure term
Nromally it's better to use the inertial terms if you look for the transient response, the only thing is that you need then to have smooth and coherent initial conditions, else you get large transient ringings that might mask your effects, or the del might just not converge
--
Good luck
Ivar
Please login with a confirmed email address before reporting spam
Posted:
1 decade ago
12 avr. 2012, 20:19 UTC−4
Dear User,
I am interested to see the transient behaviour of thesimulation model. For example, If I apply electrical potential in the piezo and time range(0 to 400us, stepsize 1us). 1) How can I define the variable for transient analysis of piezo?
2) How can I build up the PZT response for simply pulse excitation? I have attached the model for your consideration.
Please give me a feedback.
Thanks
D Bhuyan
Dear User,
I am interested to see the transient behaviour of thesimulation model. For example, If I apply electrical potential in the piezo and time range(0 to 400us, stepsize 1us). 1) How can I define the variable for transient analysis of piezo?
2) How can I build up the PZT response for simply pulse excitation? I have attached the model for your consideration.
Please give me a feedback.
Thanks
D Bhuyan
Ivar KJELBERG
COMSOL Multiphysics(r) fan, retired, former "Senior Expert" at CSEM SA (CH)
Please login with a confirmed email address before reporting spam
Posted:
1 decade ago
15 avr. 2012, 04:15 UTC−4
Hi
the include inertial terms, adds (keep) the "rho*d^2 _u_ / dt^2" term in the equation, you have all transient behaviour, including the ringing from any inconsistent initial conditions w.r.t. to the steady state at solving start
in your case I'm not sure what to use as I do not fully uderstand your model, the fixyed part of the PZT seems bizarre for me as its the domain that should deform, and I do not see any time varying voltage, only a 100V steady state, which from the "0" initial conditions gives a "bang" hence ringing with the inertial terms, which dissapear if you remove the inertial terms, but this is the same as a statonary case.
aanother thing your puls/rect defined is symmetric (plot it to check), so you need to use an time offset when you call it to start at "0" and get the pulse in the positive time domain (i.e. "V=100[V]*Pulse((t-2*Pulse_hw)[1/s])
Finally do not forget to use an "intermittent" or "strict" time stepping, and choose a smaller time (i.e.0.1[us]) step if you include the inertial terms as its ringing at quite a high frequency ;)
--
Good luck
Ivar
Hi
the include inertial terms, adds (keep) the "rho*d^2 _u_ / dt^2" term in the equation, you have all transient behaviour, including the ringing from any inconsistent initial conditions w.r.t. to the steady state at solving start
in your case I'm not sure what to use as I do not fully uderstand your model, the fixyed part of the PZT seems bizarre for me as its the domain that should deform, and I do not see any time varying voltage, only a 100V steady state, which from the "0" initial conditions gives a "bang" hence ringing with the inertial terms, which dissapear if you remove the inertial terms, but this is the same as a statonary case.
aanother thing your puls/rect defined is symmetric (plot it to check), so you need to use an time offset when you call it to start at "0" and get the pulse in the positive time domain (i.e. "V=100[V]*Pulse((t-2*Pulse_hw)[1/s])
Finally do not forget to use an "intermittent" or "strict" time stepping, and choose a smaller time (i.e.0.1[us]) step if you include the inertial terms as its ringing at quite a high frequency ;)
--
Good luck
Ivar